SU378763A1 - METHOD FOR DETERMINING TEMPERATURE CHANGES OF POISSON RATIO AND JUNG MODULE - Google Patents

METHOD FOR DETERMINING TEMPERATURE CHANGES OF POISSON RATIO AND JUNG MODULE

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Publication number
SU378763A1
SU378763A1 SU1647178A SU1647178A SU378763A1 SU 378763 A1 SU378763 A1 SU 378763A1 SU 1647178 A SU1647178 A SU 1647178A SU 1647178 A SU1647178 A SU 1647178A SU 378763 A1 SU378763 A1 SU 378763A1
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SU
USSR - Soviet Union
Prior art keywords
module
jung
temperature changes
poisson ratio
determining temperature
Prior art date
Application number
SU1647178A
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Russian (ru)
Inventor
М. Бондарюк О.
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Publication date
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Priority to SU1647178A priority Critical patent/SU378763A1/en
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Publication of SU378763A1 publication Critical patent/SU378763A1/en

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Description

1one

Изоб.ретеиие относито  к э л ектр о акустике и Может быть иопользаваио IB технике оптимальной o6ipat6iOTKH радиолокациюЕных сишалов .It is related to electrical acoustics and can be carried out using the IB technique with the optimal o6ipat6iOTKH radar-tracking Xishals.

Известные способы определени  температурных изменений коэф|фициента Пуассона и модул  п/утем измерени  тем перату.рных изчмедений пара1метр0в сипналов не позвол ют одновременно определить температурные щриращен   модул  Юига и коэффициента nyaiccoiHH «а одном образце на высокой частоте с достаточной точностью.The known methods for determining the temperature variations of the Poisson coefficient and the modulus for measuring the temperature of specimens of the parameter in the sipnal do not allow simultaneous determination of the temperature range of the Uig module and the coefficient nyaiccoiHH of one sample at a high frequency with sufficient accuracy.

По предлаГаемом|у способу, с целью повышени  точ1насти и раюширени  диапазона частот , иэме1р ют те(М(перат1урные изменени  времени задержки сипнала при частоте, соответствующей макси.муму задерж|ки первой моды, и частоте, равной 0,8 от эпого значени , и по ни.м расчетным путем определ ют искомые парамет|ры.According to the proposed method, with the aim of increasing the frequency and increasing the frequency range, they are the same (M (or the opposite changes of the sipnal delay time at the frequency corresponding to the maximum delay of the first mode and the frequency equal to 0.8 from the previous value, and determine the desired parameters by calculation.

Сущность предла1гаемого способа заключаетс  в следующем.The essence of the proposed method is as follows.

Если в пластине единичной длины распростраад ето  перва  1мо а симметрич«ых волн Лэмба, то задержка сиг.нала в ней может быть представлена следующим выражением;If in a plate of a single length, the spread is eto of the first wave of symmetrical Lamb waves, then the delay of the signal in it can be represented by the following expression;

-/f- / f

(-./),(-. /),

22

где Т - (Врем  задерж1ки сигнала; в - плотность; Е - 1модуль Юнга;where T - (Time delay signal; in - density; E - 1 Young modulus;

(,/) - сложна  фумкци  от коэффициента Пуассона i и частоты /. Изменение температуры приводит к приращени м длииы и упругих элементов пласти1ны так, что(, /) is a complex fumulation of Poisson’s ratio i and frequency /. The change in temperature leads to increments of the length and elastic elements of the plastics so that

F С,- f + St - 0,5 (t + ),F C, - f + St - 0.5 (t +),

где f, t, t,t- - соотвегствевно температурные коэффициенты задерж .ки, мо|дул  Юнта, коэффициента Пуассона и линейиого расширени ;where f, t, t, t- are, respectively, the temperature coefficients of the delay, modulus of Yunt, Poisson's ratio and linear expansion;

Ci и S - функции, оирадел емые из дисперсионных кривых первой моды Лэмба.Ci and S are functions derived from the dispersion curves of the first Lamb mode.

Обычно величина t из1веспна, так как точное определение ее не вызывает затруднений. Дл  нахождени  / и при известном / за)Мвр ют значени  f, полученные при двух значени х частоты: на частоте Д„, соответствующей максимуму задержки первой моды, и па частоте 0,8 /,„.Значени  t и t рассчитывают по формулам:Usually, the value of t is 1 is efficient, since its precise determination is not difficult. To find / and with known / for) Mvr values of f, obtained at two frequencies: at a frequency D "corresponding to the maximum delay of the first mode, and at a frequency of 0.8 /). The values of t and t are calculated by the formulas:

Г(0.8)-(1,0)-5г; Ci(0,8) + 0,l 34Г (0.8) - (1,0) -5g; Ci (0.8) + 0, l 34

,2(S -0,5) -С,(0,8)-Юлга путем измерени  температурных изме2С (0,8)(1,0)0,2i(0,8)нений парамет ров сигналов, отличающийс , 2 (S-0.5) -C, (0.8) -Luga by measuring temperature measurements of 2C (0.8) (1.0) 0.2i (0.8) neny signal parameters, different

;/- /и g j Q Iтем, что, с целью гаавышени  точности и рас ширениЯ диапазона частот, измер ют телгае ,.. .-5 ратурные изменени  времени задержки сигПредмет изоб|ретеии нала ври частоте, соопветствующей маижимуСпособ определени  температурных изме-0,8 от этого значени , и по «им расчетным пунений коэф фидиента Пуассона и модул тем определ ют искомые .па1рамет1ры. ; / - / and gj Q; Then, in order to increase the accuracy and broadening of the frequency range, we measure ... .. -5 the changes in the sigma-ray delay time to the frequency corresponding to the method of determining temperature changes-0, 8 from this value, and according to their designations of the Poisson coefficient and moduli, the desired parameters are determined.

378763 378763

му задержки лервой |Моды, и частоте, равнойmu leroy delays | mods, and a frequency equal to

SU1647178A 1971-04-19 1971-04-19 METHOD FOR DETERMINING TEMPERATURE CHANGES OF POISSON RATIO AND JUNG MODULE SU378763A1 (en)

Priority Applications (1)

Application Number Priority Date Filing Date Title
SU1647178A SU378763A1 (en) 1971-04-19 1971-04-19 METHOD FOR DETERMINING TEMPERATURE CHANGES OF POISSON RATIO AND JUNG MODULE

Applications Claiming Priority (1)

Application Number Priority Date Filing Date Title
SU1647178A SU378763A1 (en) 1971-04-19 1971-04-19 METHOD FOR DETERMINING TEMPERATURE CHANGES OF POISSON RATIO AND JUNG MODULE

Publications (1)

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SU378763A1 true SU378763A1 (en) 1973-04-18

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